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Step * of Lemma eo-forward-base-classfun-res-sq

∀[f:Name ⟶ Type]. ∀[es:EO+(Message(f))]. ∀[e:E]. ∀[e':E]. ∀[hdr:Name]. ∀[T:Type].
  (Base(hdr)@e' ~ Base(hdr)@e') supposing ((header(e') = hdr ∈ Name) and hdr encodes T)
BY
{ ((UnivCD THENA Auto)
   THEN RepUR ``classfun-res`` 0⋅
   THEN Using [`T',⌜T⌝] (BLemma `eo-forward-base-classfun-sq`) ⋅
   THEN Auto) }

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Latex:

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Latex:
\mforall{}[f:Name  {}\mrightarrow{}  Type].  \mforall{}[es:EO+(Message(f))].  \mforall{}[e:E].  \mforall{}[e':E].  \mforall{}[hdr:Name].  \mforall{}[T:Type].
    (Base(hdr)@e'  \msim{}  Base(hdr)@e')  supposing  ((header(e')  =  hdr)  and  hdr  encodes  T)


By

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Latex:
((UnivCD  THENA  Auto)
  THEN  RepUR  ``classfun-res``  0\mcdot{}
  THEN  Using  [`T',\mkleeneopen{}T\mkleeneclose{}]  (BLemma  `eo-forward-base-classfun-sq`)  \mcdot{}
  THEN  Auto)

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